# What Is 3.6 As A Fraction

What Is 3.6 As A Fraction – These numbers are whole: These numbers are divided into 2 equal parts: each part is ½ of the whole. The number ½ is half.

These figures are divided into 3 equal parts: each part is 1/3 of the whole. The number 1/3 is a fraction. These numbers are divided into 4 equal parts: each part is 1/4 of the whole. The number 1/4 is a fraction.

## What Is 3.6 As A Fraction

Which statement is true? Which of the following statements correctly describes the circle? 3/5 circle green 2/5 circle blue 1/5 circle green

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3/5 of the circles are red, 1/4 of the squares are yellow, 1/8 of the triangles are blue, 5/6 of the circles are red, 1/4 of the rectangles are green, and 1/5 of the triangles are purple.

3/5 Circle Red 3/4 Square Yellow 2/5 Circle Blue 1/4 Square Black 1/10 Triangle Green 1/8 Triangle Green 2/10 Triangle Red 7/8 Triangle Red 1/4 Rectangle Purple 0/6 Circle Black 3/4 Rectangle Blue 6/6 Circle Blue

In order to operate this website, we collect user data and pass it on to processors. To use this website, you must agree to our Privacy Policy, including our Cookie Policy. Example 7.4, compare 2 fractions and put the appropriate sign. (a) 3/6 “⎕” 5/6 3/6 “⎕” 5/6 Since the denominator is the same, the fraction with the larger number is larger. 𝟑/𝟔 < 𝟓/𝟔 Example 7.4 Compare fractions 2 and put the corresponding sign. (b) 1/7 "⎕" 1/4 1/7 "⎕" 1/4 Here the denominators are different. So we cross multiply 1 × 4 "⎕" 1 × 7 4 "⎕" 7 4 < 7 ∴ 1/7 < 1/4 1/7 "⎕" 1/4 Here the denominators are different. So we multiply 1 x 4 "⎕" 1 x 7 4 "⎕" 7 4 < 7 ∴ 1/7 < 1/4 4/5 "⎕" 5/5. 𝟒/𝟓 15 ∴ 𝟑/𝟓 > 𝟑/𝟕

Davneet Singh graduated with a Bachelor of Science in Engineering from the Indian Institute of Technology, Kanpur. He has been teaching for the past 13 years. It offers courses in Mathematics, Natural Science, Social Science, Physics, Chemistry, Computer Science.

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Displaying ads is our only source of income. To create more content and view the ad-free version of o…, purchase a black subscription. Equivalent fractions can be defined as fractions that may have different numerators and denominators but represent the same value. For example, 9/12 and 6/8 are equivalent fractions because both are simplified to 3/4.

As shown in the example above, all equivalent fractions reduce to the same fraction in their simplest form. Study this lesson to better understand how to find equivalent fractions and how to check if given fractions are equivalent.

Two or more fractions are said to be equivalent if they are equal to the same fraction in simplified form. For example, the equal parts of 1/5 are 5/25, 6/30 and 4/20, which when simplified, give the same fraction, i.e. 1/5.

Equivalent fractions are defined as fractions that have the same value regardless of their numerators and denominators. For example, 6/12 and 4/8 are both 1/2 in their simplified form, meaning they are essentially the same.

## How To Find Equivalent Fractions

Example: 1/2, 2/4, 3/6 and 4/8 are equal fractions. Let’s see how their values ​​are similar. We represent each of these parts as circles with shaded parts. The shaded parts of all the figures appear to represent the same part when viewed as a whole.

Here we see that the shaded area is the same size in all the circles. Therefore, 1/2, 2/4, 3/6 and 4/8 are equal parts.

Equivalent fractions can be written by multiplying or dividing the numerator and denominator by the same number. That is why these fractions, when simplified, reduce to that number. Let’s understand the two ways we can form equivalent fractions:

To find equivalent fractions for any given fraction, multiply the numerator and denominator by that number. For example, to find the denominator 3/4, multiply the numerator 3 and the denominator 4 by that number, say 2. So 6/8 is the same fraction as 3/4. By multiplying the numerator and denominator of a given fraction by that number, we can find some other equal fractions.

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To find equivalent fractions for any given fraction, divide the numerator and denominator by that number. For example, to find the equivalent fraction 72/108, we first find their common divisors. We know that 2 is a common divisor of both 72 and 108. So, the equivalent fraction 72/108 can be found by dividing its numerator and denominator by 2. So 36/54 is the same fraction as 72/108. Let’s see how to simplify the part further:

So some equal parts of 72/108 are 36/54, 18/27, 6/9 and 2/3. Here 2/3 is a simplified form of 72/108 because 2 and 3 have no common divisor (except 1).

To find out whether the given fractions are equal or not, we have to simplify them. Simplification to get even numbers can be done as long as both numerator and denominator are whole numbers. There are different ways to determine the equality of given fractions. Here are some of them:

The denominators of the fractions 2/6 and 3/9 are 6 and 9. The least common multiple (LCM) of the denominators 6 and 9 is 18. Multiply the denominators of both fractions appropriately to equal 18. No. .

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We see that both fractions are equal to the same fraction 6/18. Thus, these parts are equal.

Note. If the fractions are not equal, we can check the greater or lesser fraction by looking at the numbers of both fractions. Therefore, this method can also be used to compare fractions.

Let’s look at the decimal form of both 2/6 and 3/9 to see if they give the same value.

To determine whether 2/6 and 3/9 are equal, we multiply them. If both the products are equal, the fractions are equal.

Let’s draw each of the fractions 2/6 and 3/9 on the same numbers and check that the shaded parts of both are the same.

We can see that the shaded parts of both circles represent the same value. In other words, it can be seen that the shaded parts of both figures represent the same part when viewed as a whole. So these parts are equal.

Graphs and tables are often used to better illustrate concepts, they act as a convenient reference for calculations and are easy to understand. Column charts and tables like the one below make it easier for students to understand equivalent fractions. Let’s use the table below to find equivalent fractions of 1/4.

Two or more fractions are called equivalent fractions if they have the same value regardless of their numerators and denominators. For example, 2/4 and 8/16 are equal fractions because they reduce to 1/2 when simplified.

### Teaching Identifying Fractions To 3rd Grade Math Students

There can be many examples of equivalent fractions, for example 8/12 and 6/9 are equivalent fractions because they reduce to that fraction (2/3) when simplified. Similarly, 4/7 and 28/49 are also equal fractions.

If these fractions are simplified and reduced to common fractions, they can be called equivalent fractions. Apart from this, there are various other methods for determining whether given fractions are equal or not. Here are some of them:

When two fractions are equal, it means that they equal the same value regardless of their different numerators and denominators. In other words, when they are simplified, they are reduced to the same fraction.

Equivalent Fractions helps us add, subtract, multiply, divide and compare fractions, which helps us solve many problems in real time.

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An equivalent improper fraction is an equivalent fraction in irregular form. A fraction is called improper if its value is greater than its denominator. For example, 3/2 is an improper fraction equal to 9/6.

Any two fractions can be considered equal if they are equal to the same value. There are different ways to find out if fractions are equal. The main way is to reduce them. If they are reduced to the same fraction, they are considered equal.

Equivalent fractions can be written by multiplying or dividing both

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